Constraining parton distribution functions from neutral current Drell-Yan measurements
Constraining parton distribution functions from neutral current Drell-Yan measurements
 
  We study the cross section σ and forward-backward asymmetry (AFB) in the process pp→γ∗,Z→+- (with =e, μ) for determinations of parton distribution functions (PDFs) of the proton. We show that, once mapped in the invariant mass of the dilepton final state, M(), both observables, σ and AFB, display a statistical error which is presently competitive with that assigned to the existing PDF sets and which will rapidly become smaller than the latter as the luminosity being accumulated at Run-II of the LHC grows. This statement is applicable to both on-peak and off-peak M() regions, both (just) below and above it, thereby offering a means of constraining the quark PDFs over a sizable (x,Q2) range.
      Accomando, E.
      
        8ebc75d7-bd92-4f70-a974-7bc15ebf088f
      
     
  
    
      Fiaschi, J.
      
        a417f04d-05ec-4bff-bdee-ba20ac560fa7
      
     
  
    
      Hautmann, F.
      
        226fd98a-070e-478e-a02e-42a918dca6c0
      
     
  
    
      Moretti, S.
      
        b57cf0f0-4bc3-4e02-96e3-071255366614
      
     
  
  
   
  
  
    
    
  
    
    
  
    
      July 2018
    
    
  
  
    
      Accomando, E.
      
        8ebc75d7-bd92-4f70-a974-7bc15ebf088f
      
     
  
    
      Fiaschi, J.
      
        a417f04d-05ec-4bff-bdee-ba20ac560fa7
      
     
  
    
      Hautmann, F.
      
        226fd98a-070e-478e-a02e-42a918dca6c0
      
     
  
    
      Moretti, S.
      
        b57cf0f0-4bc3-4e02-96e3-071255366614
      
     
  
       
    
 
  
    
      
  
  
  
  
  
  
    Accomando, E., Fiaschi, J., Hautmann, F. and Moretti, S.
  
  
  
  
   
    (2018)
  
  
    
    Constraining parton distribution functions from neutral current Drell-Yan measurements.
  
  
  
  
    Physical Review D, 98 (1), [013003].
  
   (doi:10.1103/PhysRevD.98.013003). 
  
  
   
  
  
  
  
  
   
  
    
    
      
        
          Abstract
          We study the cross section σ and forward-backward asymmetry (AFB) in the process pp→γ∗,Z→+- (with =e, μ) for determinations of parton distribution functions (PDFs) of the proton. We show that, once mapped in the invariant mass of the dilepton final state, M(), both observables, σ and AFB, display a statistical error which is presently competitive with that assigned to the existing PDF sets and which will rapidly become smaller than the latter as the luminosity being accumulated at Run-II of the LHC grows. This statement is applicable to both on-peak and off-peak M() regions, both (just) below and above it, thereby offering a means of constraining the quark PDFs over a sizable (x,Q2) range.
         
      
      
        
          
            
  
    Text
 PhysRevD.98.013003
     - Version of Record
   
  
  
    
  
 
          
            
          
            
           
            
           
        
        
       
    
   
  
  
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      Accepted/In Press date: 1 January 2018
 
    
      e-pub ahead of print date: 13 July 2018
 
    
      Published date: July 2018
 
    
  
  
    
  
    
  
    
  
    
  
    
  
    
  
    
  
    
  
  
        Identifiers
        Local EPrints ID: 424721
        URI: http://eprints.soton.ac.uk/id/eprint/424721
        
          
        
        
        
          ISSN: 2470-0010
        
        
          PURE UUID: bfc92b70-ee5b-4393-9e92-0d90946e5951
        
  
    
        
          
            
          
        
    
        
          
            
          
        
    
        
          
            
          
        
    
        
          
            
              
            
          
        
    
  
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  Date deposited: 05 Oct 2018 11:41
  Last modified: 16 Mar 2024 03:35
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      Contributors
      
        
      
          
          Author:
          
            
              
              
                J. Fiaschi
              
              
            
            
          
        
      
          
          Author:
          
            
              
              
                F. Hautmann
              
              
            
            
          
        
      
        
      
      
      
    
  
   
  
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